Training-Based Equivalence Relations in Large-Scale Quantized Communication Systems
Kang Gao, Xiangbo Meng, J. Nicholas Laneman, Jonathan Chisum, Ralf, Bendlin, Aditya Chopra, and Bertrand Hochwald

TL;DR
This paper introduces a method to analyze large-scale quantized communication systems with unknown parameters by relating them to equivalent systems with known parameters, enabling better understanding of training efficiency and error rates.
Contribution
It presents a novel approach to analyze quantized systems using equivalent known-parameter models, with applications in wireless training and signal processing.
Findings
Optimal training signals can be fewer than transmitting elements.
Linear analysis is accurate under high noise or near saturation.
Training efficiency improves with large receiving arrays.
Abstract
We show that a quantized large-scale system with unknown parameters and training signals can be analyzed by examining an equivalent system with known parameters by modifying the signal power and noise variance in a prescribed manner. Applications to training in wireless communications and signal processing are shown. In wireless communications, we show that the optimal number of training signals can be significantly smaller than the number of transmitting elements. Similar conclusions can be drawn when considering the symbol error rate in signal processing applications, as long as the number of receiving elements is large enough. We show that a linear analysis of training in a quantized system can be accurate when the thermal noise is high or the system is operating near its saturation rate.
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Taxonomy
TopicsEnergy Harvesting in Wireless Networks · Advanced MIMO Systems Optimization · Distributed Sensor Networks and Detection Algorithms
